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Description
We build an implantation of polynomials as formal sum of exponents. This allows to work on any number of variables with some easy morphism. We use some actions of Weyl group on the exponents to create operators (especially divided difference operators).
These operators allow us to build different bases that comes from geometry and have nice combinatorial description.
CC: @sagetrac-sage-combinat @VivianePons @tscrim @opechenik
Component: combinatorics
Keywords: multivariate polynomials, schubert polynomials, non symmetric polynomials, days54, fpsac2019
Author: Viviane Pons
Branch/Commit: public/combinat/polynomial_bases-6629 @ d6e1201
Issue created by migration from https://trac.sagemath.org/ticket/6629